Respuesta :
George shouldn't think too far.
He should use the formula for Compound Interest.
Amount in compound interest, A = P(1+ r/100)ⁿ.
Where A = Amount, P = Principal, r is the rate per year, n = number of years.
Note: the expression (1+ r/100) is raised to power n.
From George's problem: P = 750, r = 22, I guess number of years , n = x
A(x) = 750( 1 + 22/100)ˣ
A(x) = 750( 1 + 0.22)ˣ
From your options I can't see an answer. Except the expression of option (A) is actually raised to power x, and not times x as stated in the option.
He should use the formula for Compound Interest.
Amount in compound interest, A = P(1+ r/100)ⁿ.
Where A = Amount, P = Principal, r is the rate per year, n = number of years.
Note: the expression (1+ r/100) is raised to power n.
From George's problem: P = 750, r = 22, I guess number of years , n = x
A(x) = 750( 1 + 22/100)ˣ
A(x) = 750( 1 + 0.22)ˣ
From your options I can't see an answer. Except the expression of option (A) is actually raised to power x, and not times x as stated in the option.
George set up a function to track the amount of money he has by using the formula A(x) = 750(1 + .22)x.
What is compounds interest?
Compound interest serves as the interest on a loan and can be evaluated by using both the initial principal .
The formula for the Amount in compound interest, A = P(1+ r/100)ⁿ.
The principal was given as P = 750,
The rate r was given as 22,
Then number of years was given as x
If we input the parameters we have,
A(x) = 750( 1 + 22/100)ˣ
A(x) = 750( 1 + 0.22)ˣ
Therefore option A is correct.
Learn more on compounds interest at ; https://brainly.com/question/24924853
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From your options I can't see an answer. Except the expression of option (A) is actually raised to power x, and not times x as stated in the option.